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Amit Pandhare,
Aditya Kumbhar,
Vaibhav Godase,
- UG Students, Department of Electronics and Telecommunication Engineering, SKN Sinhgad College of Engineering, Pandharpur, Maharashtra, India
- UG Student, Department of Electronics and Telecommunication Engineering, SKN Sinhgad College of Engineering, Pandharpur, Maharashtra, India
- Assistant Professor, Department of Electronics and Telecommunication Engineering, SKN Sinhgad College of Engineering, Pandharpur, Maharashtra, India
Abstract
This paper presents a novel framework for optimizing supersonic airfoil geometries through integrated artificial intelligence and computational fluid dynamics coupling. Traditional gradient-based optimization methods for high-speed aerodynamic shapes suffer from computational expense and convergence difficulties in non-convex design spaces. The proposed methodology employs a deep neural network surrogate model trained on high-fidelity Reynolds-Averaged Navier-Stokes solutions to approximate aerodynamic performance metrics across the design space. A hybrid particle swarm-genetic algorithm searches this surrogate landscape to identify optimal geometries, with periodic CFD validation ensuring solution fidelity. A baseline NACA 64A-series airfoil operating at Mach 2.0 and a Reynolds number of 1.0×10¹ under stable compressible flow conditions is used to test the framework. The optimization findings show that the structural thickness, aerodynamic stability, and manufacturability constraints are maintained while the drag coefficient is reduced by 23.4% and the lift-to-drag ratio is improved by 31.2%. Through improved leading-edge curvature and camber redistribution, the modified geometry shows better shock location, less wave drag, smoother pressure gradients, and increased aerodynamic efficiency. The efficiency, scalability, and appropriateness of the suggested framework for next- generation high-speed aerodynamic design applications are confirmed by the 87% reduction in overall computational cost when compared to traditional direct CFD-driven optimization. Applied to baseline NACA 64A-series airfoil at Mach 2.0 and Reynolds number 1.0×10⁷, the optimization achieves 23.4% drag reduction and 31.2% lift-to-drag ratio improvement while maintaining structural thickness constraints. The optimized geometry exhibits favorable shock positioning and reduced wave drag through refined leading-edge geometry and camber distribution. Computational cost is reduced by 87% compared to direct CFD-based optimization.
Keywords: Supersonic aerodynamics, Airfoil optimization, Computational fluid dynamics, Neural network surrogate, Particle swarm optimization, Drag reduction, High-speed flow.
Amit Pandhare, Aditya Kumbhar, Vaibhav Godase. AI-Assisted Optimization of Supersonic Airfoil Shapes Using CFD Coupling. Journal of Aerospace Engineering & Technology. 2026; 16(01):-.
Amit Pandhare, Aditya Kumbhar, Vaibhav Godase. AI-Assisted Optimization of Supersonic Airfoil Shapes Using CFD Coupling. Journal of Aerospace Engineering & Technology. 2026; 16(01):-. Available from: https://journals.stmjournals.com/joaet/article=2026/view=238995
References
1. Anderson D, Tannehill JC, Pletcher RH, Munipalli R, Shankar V. Computational fluid mechanics and heat transfer. CRC press; 2020 Dec 17.
2. Hemsch MJ. Tactical missile aerodynamics: General topics. Progress in Astronautics and Aeronautics. 1992;141.
3. Liebeck RH. Design of subsonic airfoils for high lift. Journal of aircraft. 1978 Sep;15(9):547-61.
4. Anderson WK, Venkatakrishnan V. Aerodynamic design optimization on unstructured grids with a continuous adjoint formulation. Computers & Fluids. 1999 May 1;28(4-5):443-80.
5. Hu J, Prandini M, Sastry S. Optimal coordinated maneuvers for three-dimensional aircraft conflict resolution. Journal of Guidance, Control, and Dynamics. 2002 Sep;25(5):888-900.
6. Mirjalili S, Lewis A. The whale optimization algorithm. Advances in engineering software. 2016 May 1;95:51-67.
7. Kulfan BM. Universal parametric geometry representation method. Journal of aircraft. 2008 Jan;45(1):142-58.
8. Spalart P, Allmaras S. A one-equation turbulence model for aerodynamic flows. In30th aerospace sciences meeting and exhibit 1992 Jan 6 (p. 439).
9. Weller HG, Tabor G, Jasak H, Fureby C. A tensorial approach to computational continuum mechanics using object-oriented techniques. Computers in physics. 1998 Nov 1;12(6):620-31.
10. Eberhart R, Kennedy J. A new optimizer using particle swarm theory. InMHS’95. Proceedings of the sixth international symposium on micro machine and human science 1995 Oct 4 (pp. 39-43). Ieee.
11. Qin N, Vavalle A, Le Moigne A, Laban M, Hackett K, Weinerfelt P. Aerodynamic considerations of blended wing body aircraft. Progress in Aerospace Sciences. 2004 Aug 1;40(6):321-43.
12. Duraisamy K, Iaccarino G, Xiao H. Turbulence modeling in the age of data. Annual review of fluid mechanics. 2019 Jan 5;51(1):357-77.
13. Brunton SL, Noack BR, Koumoutsakos P. Machine learning for fluid mechanics. Annual review of fluid mechanics. 2020 Jan 5;52(1):477-508.
14. Raissi M, Perdikaris P, Karniadakis GE. Physics-informed neural networks: A deep learning framework for solving forward and inverse problems involving nonlinear partial differential equations. Journal of Computational physics. 2019 Feb 1;378:686-707.
15. Godase V. A comprehensive study of revolutionizing EV charging with solar-powered wireless solutions. Advance Research in Power Electronics and Devices e-ISSN. 2025 Apr 18:3048-7145. 16. Godase V. Navigating the digital battlefield: An in-depth analysis of cyber-attacks and cybercrime. International Journal of Data Science, Bioinformatics and Cyber Security. 2025 Jan 17;1(1):16-27.

Journal of Aerospace Engineering & Technology
| Volume | 16 |
| 01 | |
| Received | 16/02/2026 |
| Accepted | 19/02/2026 |
| Published | 21/03/2026 |
| Publication Time | 33 Days |
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